Question

Using Gronwall's Inequality with Random Variables

score 391 · Answer 1 · 2015-07-07 16:27:20

391

Views

Using Gronwall's Inequality with Random Variables

Published on 07 Jul 2015 - 16:27

score 101 · Answer 2 · 2015-07-09 02:22:35

101

Views

Bound on a process satisfying certain integral and differential inequalities.

Published on 09 Jul 2015 - 2:22

score 132 · Answer 3 · 2015-07-12 10:35:27

132

Views

Integral inequality similar to Hardy's

Published on 12 Jul 2015 - 10:35

score 60 · Answer 4 · 2015-07-14 02:46:21

60

Views

Showing f(0) is bound above by geometric mean of supremum over intervals?

Published on 14 Jul 2015 - 2:46

score 91 · Answer 5 · 2015-07-22 03:26:22

91

Views

$0<\int_0^\infty\frac{\sin t}{\ln(1+x+t)} dt<\frac{2}{\ln(1+x)}$

Published on 22 Jul 2015 - 3:26

score 324 · Answer 6 · 2015-07-26 02:21:58

324

Views

(Putnam) Let $f:[1,3] \rightarrow \mathbb{R}$ such that $-1 \leq f(x) \leq 1 $ for all x and

Published on 26 Jul 2015 - 2:21

score 185 · Answer 7 · 2015-07-27 11:22:23

185

Views

If $f \le g$ and f, g are integrable, decreasing functions, then$\int_{x}^{\infty} f \le \int_{x}^{\infty} g$?

Published on 27 Jul 2015 - 11:22

score 125 · Answer 8 · 2015-07-27 12:43:31

125

Views

Showing inequality in integrating polynomials

Published on 27 Jul 2015 - 12:43

score 504 · Answer 9 · 2015-08-05 13:22:15

504

Views

Alternative proof of simple integral inequality

Published on 05 Aug 2015 - 13:22

score 104 · Answer 10 · 2015-08-05 15:16:33

104

Views

Prove intergral inequality

Published on 05 Aug 2015 - 15:16

score 316 · Answer 11 · 2015-08-06 07:27:37

316

Views

How prove this inequality $\left|\int_{a}^{b}f(x)dx\right|\leq \frac{1}{8}(b-a)^{2}\int_{a}^{b}\left|f''(x)\right|dx$

Published on 06 Aug 2015 - 7:27

score 291 · Answer 12 · 2015-08-06 11:30:13

291

Views

Two inequalities for $\left(\int_{a}^{b}|f(x)|^rdx\right)^{\frac{1}{r}}$

Published on 06 Aug 2015 - 11:30

score 153 · Answer 13 · 2015-08-06 19:52:40

153

Views

prove that $\int_0^\frac{\pi}{4} \frac{1-\cos x}{x} \,dx < \frac{\pi^2}{64}$

Published on 06 Aug 2015 - 19:52

score 224 · Answer 14 · 2015-08-15 07:12:12

224

Views

Integral inequality

Published on 15 Aug 2015 - 7:12

score 142 · Answer 15 · 2015-08-18 17:48:56

142

Views

Prove a function containing integrals is positive

Published on 18 Aug 2015 - 17:48

List Question

Using Gronwall's Inequality with Random Variables

Bound on a process satisfying certain integral and differential inequalities.

Integral inequality similar to Hardy's

Showing f(0) is bound above by geometric mean of supremum over intervals?

$0<\int_0^\infty\frac{\sin t}{\ln(1+x+t)} dt<\frac{2}{\ln(1+x)}$

(Putnam) Let $f:[1,3] \rightarrow \mathbb{R}$ such that $-1 \leq f(x) \leq 1 $ for all x and

If $f \le g$ and f, g are integrable, decreasing functions, then$\int_{x}^{\infty} f \le \int_{x}^{\infty} g$?

Showing inequality in integrating polynomials

Alternative proof of simple integral inequality

Prove intergral inequality

How prove this inequality $\left|\int_{a}^{b}f(x)dx\right|\leq \frac{1}{8}(b-a)^{2}\int_{a}^{b}\left|f''(x)\right|dx$

Two inequalities for $\left(\int_{a}^{b}|f(x)|^rdx\right)^{\frac{1}{r}}$

prove that $\int_0^\frac{\pi}{4} \frac{1-\cos x}{x} \,dx < \frac{\pi^2}{64}$

Integral inequality

Prove a function containing integrals is positive

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